In this notebook we conduct exploratory factor analyses (EFAs) on the datasets for our studies of concepts of mental life, in which each participants judged the various mental capacities of a particular target entity. We analyze datasets for adults and children from each of our five field sites: the US, Ghana, Thailand, China, and Vanuatu.

This notebook contains a supplemental analysis not presented in the main text, in which we drop participants who gave the same answer on every trial.

Adults

Samples

  country   n
       US 106
    Ghana  88
 Thailand 144
    China 120
  Vanuatu 120
    Total 578

Scale use

Factor retention: parallel analysis

Exploratory factor analysis

Factor loadings

the condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be used

Congruence

funs() is soft deprecated as of dplyr 0.8.0
Please use a list of either functions or lambdas: 

  # Simple named list: 
  list(mean = mean, median = median)

  # Auto named with `tibble::lst()`: 
  tibble::lst(mean, median)

  # Using lambdas
  list(~ mean(., trim = .2), ~ median(., na.rm = TRUE))
This warning is displayed once per session.

Bootstrapped congruence

Children

Samples

  country   n
       US 115
    Ghana 129
 Thailand 151
    China 120
  Vanuatu 128
    Total 643

Scale use

Factor retention: parallel analysis

Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.An ultra-Heywood case was detected.  Examine the results carefully
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
The estimated weights for the factor scores are probably incorrect.  Try a different factor score estimation method.
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  4  and the number of components =  2 
Parallel analysis suggests that the number of factors =  3  and the number of components =  2 

Exploratory factor analysis

Factor loadings

the condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be used

Congruence

See All samples, below.

Bootstrapped congruence

All samples

Congruence

the condition has length > 1 and only the first element will be usedVectorized input to `element_text()` is not officially supported.
Results may be unexpected or may change in future versions of ggplot2.the condition has length > 1 and only the first element will be usedVectorized input to `element_text()` is not officially supported.
Results may be unexpected or may change in future versions of ggplot2.the condition has length > 1 and only the first element will be usedthe condition has length > 1 and only the first element will be used

Developmental comparisons

Column `country` joining character vector and factor, coercing into character vector

Column `country` joining character vector and factor, coercing into character vector

Column `country` joining character vector and factor, coercing into character vector

Column `country` joining character vector and factor, coercing into character vector

Column `country` joining character vector and factor, coercing into character vector

Column `country` joining character vector and factor, coercing into character vector

---
title: "Concepts of mental life across cultures: Supplemental analysis"
authors: "Weisman, Legare, & Luhrmann"
output: 
  html_notebook:
    toc: true
    toc_float: true
---

```{r setup}
knitr::opts_chunk$set(echo = F, message = F)
```

In this notebook we conduct exploratory factor analyses (EFAs) on the datasets for our studies of concepts of mental life, in which each participants judged the various mental capacities of a particular target entity. We analyze datasets for adults and children from each of our five field sites: the US, Ghana, Thailand, China, and Vanuatu. 

This notebook contains a supplemental analysis not presented in the main text, in which we drop participants who gave the same answer on every trial. 


```{r, echo = F, message = F}
source("./scripts/dependencies.R")
source("./scripts/custom_funs.R")
source("./scripts/var_recode_contrast.R")
```

```{r}
# function for elimintaint participants who gave the same answer on every trial
detect_no_var_fun <- function(df, remove_na = T) {
  
  d_id <- df 
  
  if (remove_na) { d_id <- d_id %>% filter(!is.na(response)) }
  
  d_id <- d_id %>%
    distinct(subj_id, response) %>%
    count(subj_id) %>%
    filter(n == 1)
  
  d_res <- df %>%
    filter(!subj_id %in% d_id$subj_id)
  
  return(d_res)
}
```

```{r data}
# read in data, shorten "feel sick," and limit to universal targets and questions: adults
d_us_adults <- read_csv("../data/d_us_adults.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_gh_adults <- read_csv("../data/d_gh_adults.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_th_adults <- read_csv("../data/d_th_adults.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_ch_adults <- read_csv("../data/d_ch_adults.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_vt_adults <- read_csv("../data/d_vt_adults.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()

# read in data, shorten "feel sick," and limit to universal targets and questions: children
d_us_children <- read_csv("../data/d_us_children.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_gh_children <- read_csv("../data/d_gh_children.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
# d_gh_eng_children <- read_csv("../data/d_gh_eng_children.csv") %>%
#   filter(target %in% levels_target_univ, question_cat == "universal") %>%
#   mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  # detect_no_var_fun()
d_th_children <- read_csv("../data/d_th_children.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_ch_children <- read_csv("../data/d_ch_children.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  detect_no_var_fun()
d_vt_children <- read_csv("../data/d_vt_children.csv") %>%
  filter(target %in% levels_target_univ, question_cat == "universal") %>%
  mutate(question = gsub("\\, .*$", " \\[...\\]", question)) %>%
  # filter out participants outside of the age range
  filter((age >= 6 & age <= 12) | is.na(age)) %>%
  detect_no_var_fun()
```

```{r wide}
# make wide-form datasets for EFA: adults
d_us_adults_w <- wide_df_fun(d_us_adults)
d_gh_adults_w <- wide_df_fun(d_gh_adults)
d_th_adults_w <- wide_df_fun(d_th_adults)
d_ch_adults_w <- wide_df_fun(d_ch_adults)
d_vt_adults_w <- wide_df_fun(d_vt_adults)

# make wide-form datasets for EFA: children
d_us_children_w <- wide_df_fun(d_us_children)
d_gh_children_w <- wide_df_fun(d_gh_children)
# d_gh_eng_children_w <- wide_df_fun(d_gh_eng_children)
d_th_children_w <- wide_df_fun(d_th_children)
d_ch_children_w <- wide_df_fun(d_ch_children)
d_vt_children_w <- wide_df_fun(d_vt_children)
```


# Adults

## Samples

```{r samples adults}
bind_rows(d_us_adults, d_gh_adults, d_th_adults, d_ch_adults, d_vt_adults) %>%
  mutate(country = factor(country, levels = levels_country)) %>%
  distinct(country, subj_id) %>%
  count(country) %>%
  janitor::adorn_totals()
```

## Scale use

```{r scale use mean overall adults}
bind_rows(d_us_adults, d_gh_adults, d_th_adults, d_ch_adults, d_vt_adults) %>%
  mutate(country = factor(country, levels = levels_country),
         response_cat = recode_factor(response_cat,
                                      "no" = "no",
                                      "kind of" = "kind of",
                                      "yes" = "yes", 
                                      .missing = "missing data")) %>%
  count(country, response_cat) %>%
  complete(response_cat, nesting(country), fill = list(n = 0)) %>%
  group_by(country) %>%
  mutate(prop = n/sum(n, na.rm = T)) %>%
  ungroup() %>%
  select(-n) %>%
  spread(response_cat, prop) %>%
  janitor::adorn_pct_formatting(digits = 2)
```

## Factor retention: parallel analysis

```{r parallel dist adults, fig.width = 3, fig.asp = 0.5}
# NOTE: there appears to be some unreliability/non-reproducibility in results, especially for vt adults, which I don't understand -- so here's the distribution over outcomes of parallel analysis with 100 iterations. We'll choose the median number of factors.

if (file.exists("../results/pa_outcomes_dist_adults_drop_subjects.RDS")) {
  
  pa_outcomes_dist_adults <- readRDS("../results/pa_outcomes_dist_adults_drop_subjects.RDS")
  
} else {
  
  pa_outcomes_dist_adults <- data.frame(us = NULL, gh = NULL, th = NULL,
                                        ch = NULL, vt = NULL)
  
  set.seed(54321)
  n_cores <- parallel::detectCores()
  options(mc.cores = n_cores)
  
  for (i in 1:100) {
    pa_outcomes_dist_adults[i, "us"] <- fa.parallel(d_us_adults_w, plot = F)$nfact
    pa_outcomes_dist_adults[i, "gh"] <- fa.parallel(d_gh_adults_w, plot = F)$nfact     
    pa_outcomes_dist_adults[i, "th"] <- fa.parallel(d_th_adults_w, plot = F)$nfact
    pa_outcomes_dist_adults[i, "ch"] <- fa.parallel(d_ch_adults_w, plot = F)$nfact
    pa_outcomes_dist_adults[i, "vt"] <- fa.parallel(d_vt_adults_w, plot = F)$nfact
  }
  
  saveRDS(pa_outcomes_dist_adults, file = "../results/pa_outcomes_dist_adults_drop_subjects.RDS")
}

# plot
pa_outcomes_dist_adults %>%
  rownames_to_column("iter") %>%
  gather(country, nfact, -iter) %>%
  mutate(country = factor(country,
                          levels = c("us", "gh", "th", "ch", "vt"),
                          labels = levels_country)) %>%
  ggplot(aes(x = nfact)) +
  facet_grid(~ country) +
  geom_bar(stat = "count") +
  scale_x_continuous(limits = c(1, max(pa_outcomes_dist_adults) + 1),
                     breaks = seq(0, 100, 1)) +
  labs(x = "Number of factors suggested by fa.parallel()")
```

## Exploratory factor analysis

```{r efa adults}
set.seed(54321)

# do exploratory factor analysis: adults
efa_us_adults <- fa_fun(d_us_adults_w, n = median(pa_outcomes_dist_adults$us))
colnames(efa_us_adults$loadings) <- paste0("usADULTS_", 
                                           colnames(efa_us_adults$loadings))

efa_gh_adults <- fa_fun(d_gh_adults_w, n = median(pa_outcomes_dist_adults$gh))
colnames(efa_gh_adults$loadings) <- paste0("ghADULTS_", 
                                           colnames(efa_gh_adults$loadings))

efa_th_adults <- fa_fun(d_th_adults_w, n = median(pa_outcomes_dist_adults$th))
colnames(efa_th_adults$loadings) <- paste0("thADULTS_", 
                                           colnames(efa_th_adults$loadings))

efa_ch_adults <- fa_fun(d_ch_adults_w, n = median(pa_outcomes_dist_adults$ch))
colnames(efa_ch_adults$loadings) <- paste0("chADULTS_", 
                                           colnames(efa_ch_adults$loadings))

efa_vt_adults <- fa_fun(d_vt_adults_w, n = median(pa_outcomes_dist_adults$vt))
colnames(efa_vt_adults$loadings) <- paste0("vtADULTS_", 
                                           colnames(efa_vt_adults$loadings))
```

```{r factor names adults}
factor_names_adults <- data.frame(factor = c(colnames(efa_us_adults$loadings),
                                             colnames(efa_gh_adults$loadings),
                                             colnames(efa_th_adults$loadings),
                                             colnames(efa_ch_adults$loadings),
                                             colnames(efa_vt_adults$loadings))) %>%
  mutate(age_group = "adults") %>%
  mutate(country = case_when(grepl("^us", factor) ~ "US",
                             grepl("^gh", factor) ~ "Ghana",
                             grepl("^th", factor) ~ "Thailand",
                             grepl("^ch", factor) ~ "China",
                             grepl("^vt", factor) ~ "Vanuatu"),
         country = factor(country, levels_country)) %>%
  mutate(factor_name = gsub("^us", "US ", factor),
         factor_name = gsub("^gh", "Gh. ", factor_name),
         factor_name = gsub("^th", "Th. ", factor_name),
         factor_name = gsub("^ch", "Ch. ", factor_name),
         factor_name = gsub("^vt", "Va. ", factor_name),
         factor_name = gsub("ADULTS", "adults", factor_name),
         factor_name = gsub("_F", " Factor ", factor_name)) %>%
  mutate(factor_descript = recode(factor,
                                  usADULTS_F1 = "Body",
                                  usADULTS_F2 = "Heart",
                                  usADULTS_F3 = "Mind",
                                  ghADULTS_F1 = "Inner sphere (mind-like)",
                                  ghADULTS_F2 = "Body-like",
                                  # ghADULTS_F3 = "Interpersonal, religious",
                                  thADULTS_F1 = "Body-like",
                                  thADULTS_F2 = "Heart-like",
                                  thADULTS_F3 = "Mind-like",
                                  chADULTS_F1 = "Body-like",
                                  chADULTS_F2 = "Heart-like",
                                  chADULTS_F3 = "Mind-like",
                                  vtADULTS_F2 = "Harmony (mind-like, heart-like)",
                                  vtADULTS_F1 = "Sin (body-like)"),
         factor_labdescript = paste(gsub(".*_F", "F", factor),
                                    factor_descript, sep = ": "))
```

## Factor loadings

```{r order adults}
# order capacities: adults
order_us_adults <- fa.sort(efa_us_adults)$loadings[] %>% rownames()
order_gh_adults <- fa.sort(efa_gh_adults)$loadings[] %>% rownames()
order_th_adults <- fa.sort(efa_th_adults)$loadings[] %>% rownames()
order_ch_adults <- fa.sort(efa_ch_adults)$loadings[] %>% rownames()
order_vt_adults <- fa.sort(efa_vt_adults)$loadings[] %>% rownames()
```

```{r loadings adults}
# compile loadings: adults
loadings_adults <- bind_rows(
  loadings_fun(efa_us_adults) %>% mutate(country = "US"),
  loadings_fun(efa_gh_adults) %>% mutate(country = "Ghana"),
  loadings_fun(efa_th_adults) %>% mutate(country = "Thailand"),
  loadings_fun(efa_ch_adults) %>% mutate(country = "China"),
  loadings_fun(efa_vt_adults) %>% mutate(country = "Vanuatu")) %>%
  mutate(country = factor(country, levels = levels_country),
         capacity_ord_us = factor(capacity, levels = order_us_adults),
         capacity_ord_gh = factor(capacity, levels = order_gh_adults),
         capacity_ord_th = factor(capacity, levels = order_th_adults),
         capacity_ord_ch = factor(capacity, levels = order_ch_adults),
         capacity_ord_vt = factor(capacity, levels = order_vt_adults)) %>%
  arrange(country, factor, desc(abs(loading)), capacity) %>%
  mutate(order = 1:nrow(.)) %>%
  left_join(factor_names_adults)
```

```{r heatmaps by site adults, fig.width = 15, fig.asp = 0.25}
plot_grid(heatmap_fun(efa_us_adults, 
                      factor_names = factor_names_adults %>%
                        filter(country == "US") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "US: adults"),
          heatmap_fun(efa_gh_adults,
                      factor_names = factor_names_adults %>%
                        filter(country == "Ghana") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "GHANA: adults"),
          heatmap_fun(efa_th_adults,
                      factor_names = factor_names_adults %>%
                        filter(country == "Thailand") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "THAILAND: adults"),
          heatmap_fun(efa_ch_adults,
                      factor_names = factor_names_adults %>%
                        filter(country == "China") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "CHINA: adults"),
          heatmap_fun(efa_vt_adults,
                      factor_names = factor_names_adults %>%
                        filter(country == "Vanuatu") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "VANUATU: adults"),
          ncol = 5)
```

```{r heatmap adults, fig.width = 5, fig.asp = 0.7}
# make heatmap figure: adults
loadings_adults %>%
  mutate(factor_num = as.numeric(gsub(".*F", "", factor))) %>%
  mutate(sample = paste(country, "adults", sep = "\n")) %>%
  left_join(factor_names_adults) %>%
  mutate(country = factor(country, levels = levels_country)) %>%
  ggplot(aes(x = reorder(factor_labdescript, factor_num), 
             y = reorder(capacity, desc(capacity_ord_us)),
             # y = reorder(capacity, desc(capacity_ord_ec)), 
             # y = reorder(capacity, desc(capacity_ord_gh)),
             # y = reorder(capacity, desc(capacity_ord_th)),
             # y = reorder(capacity, desc(capacity_ord_ch)),
             # y = reorder(capacity, desc(capacity_ord_vt)),
             fill = loading)) +
  facet_grid(~ reorder(sample, as.numeric(country)), scales = "free", space = "free") +
  geom_tile(color = "black", size = 0.2) +
  geom_text(aes(label = format(round(loading, 2), nsmall = 2)), size = 3) +
  scale_fill_distiller(palette = "RdYlBu", limits = c(-1, 1),
                       guide = guide_colorbar(barheight = 20, barwidth = 0.5)) +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, hjust = 1, vjust = 1),
        panel.spacing.x = unit(0.8, "lines"),
        strip.text.x = element_text(size = 10, face = "bold")) +
  labs(x = NULL, y = "Capacity", fill = "Factor\nloading")
```

## Congruence

```{r congruence adults}
cong_adults <- fa.congruence(x = list(efa_us_adults$loadings,
                                      efa_gh_adults$loadings,
                                      efa_th_adults$loadings,
                                      efa_ch_adults$loadings,
                                      efa_vt_adults$loadings),
                             digits = 5) %>%
  # get_upper_tri_fun() %>%
  data.frame() %>%
  rownames_to_column("factor_A") %>%
  gather(factor_B, cong, -factor_A) %>%
  left_join(factor_names_adults %>% 
              rename_all(list(~ (paste(., "A", sep = "_"))))) %>%
  left_join(factor_names_adults %>% 
              rename_all(list(~ (paste(., "B", sep = "_")))))
```

```{r top match adults}
cong_adults_top_match_A <- top_match_fun(cong_adults, "country_A")
cong_adults_top_match_B <- top_match_fun(cong_adults, "country_B")
```

```{r cong all pairs adults, fig.width = 5, fig.asp = 0.7}
cong_adults %>%
  mutate_at(#vars(contains("labdescript")),
    vars(factor_labdescript_A),
    funs(gsub(" \\(", "\n\\(", .))) %>%
  mutate_at(#vars(contains("labdescript")),
    vars(factor_labdescript_A),
    funs(gsub("\\/", "\\/\n", .))) %>%
  # left_join(cong_adults_top_match_A %>% rename(top_match_A = top_match)) %>%
  left_join(cong_adults_top_match_B %>% rename(top_match_B = top_match)) %>%
  mutate(is_top_match = case_when(factor_A == factor_B ~ "bold.italic",
                                  # factor_A == top_match_A ~ "bold",
                                  factor_B == top_match_B ~ "bold",
                                  TRUE ~ "plain")) %>%
  # mutate(cong = ifelse(cong == 1, NA_real_, cong)) %>%
  mutate(sample_A = paste(toupper(country_A), "adults", sep = ":\n")) %>%
  mutate(sample_B = paste(toupper(country_B), "adults", sep = ":\n")) %>%
  mutate_at(vars(country_A, country_B),
            funs(factor(toupper(.), levels = toupper(levels_country)))) %>%
  ggplot(aes(x = factor_labdescript_A,
             y = reorder(factor_labdescript_B, desc(factor_labdescript_B)),
             fill = cong)) +
  facet_grid(reorder(sample_B, as.numeric(country_B)) ~ 
               reorder(sample_A, as.numeric(country_A)), 
             scales = "free", space = "free") +
  geom_tile(color = "black", size = 0.2) +
  geom_text(aes(label = case_when(is.na(cong) ~ "",
                                  TRUE ~ format(round(cong, 2), nsmall = 2)),
                fontface = is_top_match,
                color = is_top_match),
            size = 3, show.legend = F) +
  scale_color_manual(values = c("darkred", "darkblue", "black")) +
  scale_fill_viridis_c(option = "viridis", 
                       guide = guide_colorbar(barwidth = 25, barheight = 0.5)) +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, hjust = 1, vjust = 1),
        legend.position = "bottom",
        strip.text = element_text(size = 10, face = "bold")) +
  labs(x = NULL, y = NULL, fill = expression(italic(r[c])))
```

## Bootstrapped congruence

```{r bootstrap congruence adults}
if (file.exists("../results/cong_df_adults_drop_subjects.RDS")) {
  
  cong_df_adults <- readRDS("../results/cong_df_adults_drop_subjects.RDS")
  
} else {
  
  bs_adults <- loadings_adults %>%
    select(capacity, factor, loading) %>%
    spread(factor, loading) %>%
    select(-capacity) %>%
    sjstats::bootstrap(1000) 
  
  factors <- levels(factor(loadings_adults$factor))
  
  cong_df_adults <- data.frame(NULL)
  for (i in factors) {
    for (j in factors) {
      cname <- paste(i, j, sep = ".")
      temp <- bs_adults %>%
        mutate(cong = map_dbl(strap, ~cosine(as.data.frame(.x)[,i],
                                             as.data.frame(.x)[,j])))
      cong_df_adults[1:1000, cname] <- temp$cong
    }
  }
  
  cong_df_adults <- cong_df_adults %>%
    gather(factor_pair, cong) %>%
    separate(factor_pair, into = c("factor_A", "factor_B"), sep = "\\.") %>%
    group_by(factor_A, factor_B) %>%
    summarise(mean = mean(cong),
              ci_lower = ci_lower(cong),
              ci_upper = ci_upper(cong)) %>%
    ungroup() %>%
    left_join(factor_names_adults %>%
                rename_all(funs(paste(., "A", sep = "_")))) %>%
    left_join(factor_names_adults %>%
                rename_all(funs(paste(., "B", sep = "_"))))
  
  rm(i, j, cname, temp, factors)
  
  saveRDS(cong_df_adults, file = "../results/cong_df_adults_drop_subjects.RDS")
}
```

```{r cong min adults}
# find minimum value to set constant lower bound of plots
min_cong_adults <- cong_df_adults %>%
  summarise(min_cong = min(ci_lower, na.rm = T))
```

```{r cong cis us base adults, fig.width = 4, fig.asp = 0.9}
# FIGURE 3
cong_plot_fun(cong_df = cong_df_adults, which_country = "US") +
  ylim(min_cong_adults$min_cong, 1) +
  # ylim(NA, 1) +
  labs(x = NULL)
ggsave("../figures/fig03_drop_subjects.png")
```

```{r cong cis gh base adults, fig.width = 4, fig.asp = 0.9}
# FIGURE S1
cong_plot_fun(cong_df = cong_df_adults %>%
                mutate_at(#vars(contains("labdescript")),
                  vars(factor_labdescript_A),
                  funs(gsub(" \\(", "\n\\(", .))) %>%
                mutate_at(#vars(contains("labdescript")),
                  vars(factor_labdescript_A),
                  funs(gsub("\\/", "\\/\n", .))), 
              which_country = "Ghana") +
  ylim(min_cong_adults$min_cong, 1)
ggsave("../figures/figS01_drop_subjects.png")
```

```{r cong cis th base adults, fig.width = 4, fig.asp = 0.9}
# FIGURE S2
cong_plot_fun(cong_df = cong_df_adults, 
              which_country = "Thailand") +
  ylim(min_cong_adults$min_cong, 1)
ggsave("../figures/figS02_drop_subjects.png")
```

```{r cong cis ch base adults, fig.width = 4, fig.asp = 0.9}
# FIGURE S3
cong_plot_fun(cong_df = cong_df_adults, 
              which_country = "China") +
  ylim(min_cong_adults$min_cong, 1)
ggsave("../figures/figS03_drop_subjects.png")
```

```{r cong cis vt base adults, fig.width = 4, fig.asp = 0.9}
# FIGURE S4
cong_plot_fun(cong_df = cong_df_adults %>%
                mutate_at(#vars(contains("labdescript")),
                  vars(factor_labdescript_A),
                  funs(gsub(" \\(", "\n\\(", .))) %>%
                mutate_at(#vars(contains("labdescript")),
                  vars(factor_labdescript_A),
                  funs(gsub("\\/", "\\/\n", .))), 
              which_country = "Vanuatu") +
  ylim(min_cong_adults$min_cong, 1)
ggsave("../figures/figS04_drop_subjects.png")
```

```{r body mind cong adults}
# "In each sample, there was a factor that was similar to US adults’ “body” factor...
cong_df_adults %>% 
  filter(grepl("body", tolower(factor_descript_A)), 
         grepl("body", tolower(factor_descript_B)),
         country_A != "US", country_B == "US")

# "...and not similar to the US adult “mind” factor, ...
cong_df_adults %>% 
  filter(grepl("body", tolower(factor_descript_A)), 
         grepl("mind", tolower(factor_descript_B)),
         country_A != "US", country_B == "US")

# "... and a factor that was similar to US adults’ “mind” factor...
cong_df_adults %>% 
  filter(grepl("mind", tolower(factor_descript_A)), 
         grepl("mind", tolower(factor_descript_B)),
         country_A != "US", country_B == "US")

# "...and not similar to the US adult “body” factor."
cong_df_adults %>% 
  filter(grepl("mind", tolower(factor_descript_A)), 
         grepl("body", tolower(factor_descript_B)),
         country_A != "US", country_B == "US")
```


# Children

## Samples

```{r samples children}
bind_rows(d_us_children, d_gh_children, d_th_children, d_ch_children, d_vt_children) %>%
  mutate(country = factor(country, levels = levels_country)) %>%
  distinct(country, subj_id) %>%
  count(country) %>% 
  janitor::adorn_totals()
```

## Scale use

```{r scale use mean overall children}
bind_rows(d_us_children, d_gh_children, d_th_children, d_ch_children, d_vt_children) %>%
  mutate(country = factor(country, levels = levels_country),
         response_cat = recode_factor(response_cat,
                                      "no" = "no",
                                      "kind of" = "kind of",
                                      "yes" = "yes", 
                                      .missing = "missing data")) %>%
  count(country, response_cat) %>%
  complete(response_cat, nesting(country), fill = list(n = 0)) %>%
  group_by(country) %>%
  mutate(prop = n/sum(n, na.rm = T)) %>%
  ungroup() %>%
  select(-n) %>%
  spread(response_cat, prop) %>%
  janitor::adorn_pct_formatting(digits = 2)
```

## Factor retention: parallel analysis

```{r parallel dist children, fig.width = 3, fig.asp = 0.5}
# NOTE: there appears to be some unreliability/non-reproducibility in results, especially for vt adults, which I don't understand -- so here's the distribution over outcomes of parallel analysis with 100 iterations. We'll choose the median number of factors.

if (file.exists("../results/pa_outcomes_dist_children_drop_subjects.RDS")) {
  
  pa_outcomes_dist_children <- readRDS("../results/pa_outcomes_dist_children_drop_subjects.RDS")
  
} else {
  
  pa_outcomes_dist_children <- data.frame(us = NULL, gh = NULL, th = NULL,
                                          ch = NULL, vt = NULL)
  
  set.seed(54321)
  n_cores <- parallel::detectCores()
  options(mc.cores = n_cores)
  
  for (i in 1:100) {
    pa_outcomes_dist_children[i, "us"] <- fa.parallel(d_us_children_w, plot = F)$nfact
    pa_outcomes_dist_children[i, "gh"] <- fa.parallel(d_gh_children_w, plot = F)$nfact     
    pa_outcomes_dist_children[i, "th"] <- fa.parallel(d_th_children_w, plot = F)$nfact
    pa_outcomes_dist_children[i, "ch"] <- fa.parallel(d_ch_children_w, plot = F)$nfact
    pa_outcomes_dist_children[i, "vt"] <- fa.parallel(d_vt_children_w, plot = F)$nfact
  }
  
  saveRDS(pa_outcomes_dist_children, file = "../results/pa_outcomes_dist_children_drop_subjects.RDS")
}

# plot
pa_outcomes_dist_children %>%
  rownames_to_column("iter") %>%
  gather(country, nfact, -iter) %>%
  mutate(country = factor(country,
                          levels = c("us", "gh", "th", "ch", "vt"),
                          labels = levels_country)) %>%
  ggplot(aes(x = nfact)) +
  facet_grid(~ country) +
  geom_bar(stat = "count") +
  scale_x_continuous(limits = c(1, max(pa_outcomes_dist_children) + 1),
                     breaks = seq(0, 100, 1)) +
  labs(x = "Number of factors suggested by fa.parallel()")
```

## Exploratory factor analysis

```{r efa children}
set.seed(54321)

# do exploratory factor analysis: children
efa_us_children <- fa_fun(d_us_children_w, n = median(pa_outcomes_dist_children$us))
colnames(efa_us_children$loadings) <- paste0("usCHILDREN_", 
                                             colnames(efa_us_children$loadings))

efa_gh_children <- fa_fun(d_gh_children_w, n = median(pa_outcomes_dist_children$gh))
colnames(efa_gh_children$loadings) <- paste0("ghCHILDREN_", 
                                             colnames(efa_gh_children$loadings))

efa_th_children <- fa_fun(d_th_children_w, n = median(pa_outcomes_dist_children$th))
colnames(efa_th_children$loadings) <- paste0("thCHILDREN_", 
                                             colnames(efa_th_children$loadings))

efa_ch_children <- fa_fun(d_ch_children_w, n = median(pa_outcomes_dist_children$ch))
colnames(efa_ch_children$loadings) <- paste0("chCHILDREN_", 
                                             colnames(efa_ch_children$loadings))

efa_vt_children <- fa_fun(d_vt_children_w, n = median(pa_outcomes_dist_children$vt))
colnames(efa_vt_children$loadings) <- paste0("vtCHILDREN_", 
                                             colnames(efa_vt_children$loadings))
```

```{r factor names children}
factor_names_children <- data.frame(factor = c(colnames(efa_us_children$loadings),
                                               colnames(efa_gh_children$loadings),
                                               colnames(efa_th_children$loadings),
                                               colnames(efa_ch_children$loadings),
                                               colnames(efa_vt_children$loadings))) %>%
  mutate(age_group = "children") %>%
  mutate(country = case_when(grepl("^us", factor) ~ "US",
                             grepl("^gh", factor) ~ "Ghana",
                             grepl("^th", factor) ~ "Thailand",
                             grepl("^ch", factor) ~ "China",
                             grepl("^vt", factor) ~ "Vanuatu"),
         country = factor(country, levels_country)) %>%
  mutate(factor_name = gsub("^us", "US ", factor),
         factor_name = gsub("^gh", "Gh. ", factor_name),
         factor_name = gsub("^th", "Th. ", factor_name),
         factor_name = gsub("^ch", "Ch. ", factor_name),
         factor_name = gsub("^vt", "Va. ", factor_name),
         factor_name = gsub("CHILDREN", "children", factor_name),
         factor_name = gsub("_F", " Factor ", factor_name)) %>%
  mutate(factor_descript = recode(factor,
                                  usCHILDREN_F1 = "Body-like, negative",
                                  usCHILDREN_F2 = "Heart-like, positive",
                                  usCHILDREN_F3 = "Mind-like",
                                  ghCHILDREN_F1 = "Body-like, negative",
                                  ghCHILDREN_F2 = "Mind-like, positive",
                                  ghCHILDREN_F3 = "Pray, add, etc.",
                                  thCHILDREN_F1 = "Body-like, positive",
                                  thCHILDREN_F2 = "Heart-like, negative",
                                  thCHILDREN_F3 = "Mind-like",
                                  thCHILDREN_F4 = "Add, pray, etc.",
                                  chCHILDREN_F1 = "Heart-like",
                                  chCHILDREN_F2 = "Mind-like",
                                  chCHILDREN_F3 = "Body-like",
                                  chCHILDREN_F4 = "Pray, etc.",
                                  vtCHILDREN_F1 = "Body-like",
                                  vtCHILDREN_F2 = "Mind-like",
                                  vtCHILDREN_F3 = "Heart-like"),
         factor_labdescript = paste(gsub(".*_F", "F", factor),
                                    factor_descript, sep = ": "))
```

## Factor loadings

```{r order children}
# order capacities: children
order_us_children <- fa.sort(efa_us_children)$loadings[] %>% rownames()
order_gh_children <- fa.sort(efa_gh_children)$loadings[] %>% rownames()
order_th_children <- fa.sort(efa_th_children)$loadings[] %>% rownames()
order_ch_children <- fa.sort(efa_ch_children)$loadings[] %>% rownames()
order_vt_children <- fa.sort(efa_vt_children)$loadings[] %>% rownames()
```

```{r loadings children}
# compile loadings: children
loadings_children <- bind_rows(
  loadings_fun(efa_us_children) %>% mutate(country = "US"),
  loadings_fun(efa_gh_children) %>% mutate(country = "Ghana"),
  loadings_fun(efa_th_children) %>% mutate(country = "Thailand"),
  loadings_fun(efa_ch_children) %>% mutate(country = "China"),
  loadings_fun(efa_vt_children) %>% mutate(country = "Vanuatu")) %>%
  mutate(country = factor(country, levels = levels_country),
         capacity_ord_us = factor(capacity, levels = order_us_children),
         capacity_ord_gh = factor(capacity, levels = order_gh_children),
         capacity_ord_th = factor(capacity, levels = order_th_children),
         capacity_ord_ch = factor(capacity, levels = order_ch_children),
         capacity_ord_vt = factor(capacity, levels = order_vt_children)) %>%
  arrange(country, factor, desc(abs(loading)), capacity) %>%
  mutate(order = 1:nrow(.)) %>%
  left_join(factor_names_children)
```

```{r heatmaps by site children, fig.width = 15, fig.asp = 0.25}
plot_grid(heatmap_fun(efa_us_children, 
                      factor_names = factor_names_children %>%
                        filter(country == "US") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "US: children"),
          heatmap_fun(efa_gh_children,
                      factor_names = factor_names_children %>%
                        filter(country == "Ghana") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "GHANA: children"),
          heatmap_fun(efa_th_children,
                      factor_names = factor_names_children %>%
                        filter(country == "Thailand") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "THAILAND: children"),
          heatmap_fun(efa_ch_children,
                      factor_names = factor_names_children %>%
                        filter(country == "China") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "CHINA: children"),
          heatmap_fun(efa_vt_children,
                      factor_names = factor_names_children %>%
                        filter(country == "Vanuatu") %>%
                        select(factor_labdescript) %>%
                        unlist()) + 
            theme(legend.position = "none") +
            labs(title = "VANUATU: children"),
          ncol = 5)
```

```{r heatmap children, fig.width = 5, fig.asp = 0.7}
# make heatmap figure: children
loadings_children %>%
  mutate(factor_num = as.numeric(gsub(".*F", "", factor))) %>%
  mutate(sample = paste(country, "children", sep = "\n")) %>%
  left_join(factor_names_children) %>%
  mutate(country = factor(country, levels = levels_country)) %>%
  ggplot(aes(x = reorder(factor_labdescript, factor_num), 
             y = reorder(capacity, desc(capacity_ord_us)),
             # y = reorder(capacity, desc(capacity_ord_ec)), 
             # y = reorder(capacity, desc(capacity_ord_gh)),
             # y = reorder(capacity, desc(capacity_ord_th)),
             # y = reorder(capacity, desc(capacity_ord_ch)),
             # y = reorder(capacity, desc(capacity_ord_vt)),
             fill = loading)) +
  facet_grid(~ reorder(sample, as.numeric(country)), scales = "free", space = "free") +
  geom_tile(color = "black", size = 0.2) +
  geom_text(aes(label = format(round(loading, 2), nsmall = 2)), size = 3) +
  scale_fill_distiller(palette = "RdYlBu", limits = c(-1, 1),
                       guide = guide_colorbar(barheight = 20, barwidth = 0.5)) +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, hjust = 1, vjust = 1),
        panel.spacing.x = unit(0.8, "lines"),
        strip.text.x = element_text(size = 10, face = "bold")) +
  labs(x = NULL, y = "Capacity", fill = "Factor\nloading")
```

## Congruence

See [All samples], below.

## Bootstrapped congruence

```{r bootstrap congruence children}
if (file.exists("../results/cong_df_children_drop_subjects.RDS")) {
  
  cong_df_children <- readRDS("../results/cong_df_children_drop_subjects.RDS")
  
} else {
  
  bs_children <- loadings_children %>%
    select(capacity, factor, loading) %>%
    spread(factor, loading) %>%
    full_join(loadings_adults %>%
                select(capacity, factor, loading) %>%
                spread(factor, loading)) %>%
    select(-capacity) %>%
    bootstrap(1000) 
  
  cong_df_children <- data.frame(NULL)
  
  for (k in levels_country) {
    
    factors_children <- levels(factor(loadings_children$factor[
      loadings_children$country == k]))
    factors_adults <- levels(factor(loadings_adults$factor[
      loadings_adults$country == k]))
    
    for (i in factors_children) {
      for (j in factors_adults) {
        cname <- paste(i, j, sep = ".")
        temp <- bs_children %>%
          mutate(cong = map_dbl(strap, ~cosine(as.data.frame(.x)[,i],
                                               as.data.frame(.x)[,j])))
        cong_df_children[1:1000, cname] <- temp$cong
      }
    }
    
    rm(i, j, cname, temp, factors_children, factors_adults)
    
  }
  
  rm(k)
  
  cong_df_children <- cong_df_children %>%
    gather(factor_pair, cong) %>%
    separate(factor_pair, into = c("factor_A", "factor_B"), sep = "\\.") %>%
    group_by(factor_A, factor_B) %>%
    summarise(mean = mean(cong),
              ci_lower = ci_lower(cong),
              ci_upper = ci_upper(cong)) %>%
    ungroup() %>%
    full_join(factor_names_children %>%
                rename_all(funs(paste(., "A", sep = "_")))) %>%
    full_join(factor_names_adults %>%
                rename_all(funs(paste(., "B", sep = "_")))) %>%
    mutate(factor_bhm_A = case_when(
      grepl("body", tolower(factor_descript_A)) ~ "Body-like\nchild factor",
      grepl("mind", tolower(factor_descript_A)) ~ "Mind-like\nchild factor",
      grepl("heart", tolower(factor_descript_A)) ~ "Heart-like\nchild factor",
      TRUE ~ "Other")) %>%
    mutate(factor_bhm_B = case_when(
      grepl("body", tolower(factor_descript_B)) ~ "Local adults:\nBody-like factor",
      grepl("mind", tolower(factor_descript_B)) ~ "Local adults:\nMind-like factor",
      grepl("heart", tolower(factor_descript_B)) ~ "Local adults:\nHeart-like factor",
      TRUE ~ "Local adults:\nOther factor"))
  
  saveRDS(cong_df_children, file = "../results/cong_df_children_drop_subjects.RDS")
}
```

```{r cong min children}
# find minimum value to set constant lower bound of plots
min_cong_children <- cong_df_children %>%
  summarise(min_cong = min(ci_lower, na.rm = T))
```

```{r cong cis children, fig.width = 4, fig.asp = 1.4}
# FIGURE 4
# fig.asp chosen to keep absolute height of y-axis relatively similar across adults and children
cong_df_children %>%
  mutate(sample_A = paste(country_A, age_group_A, sep = "\n")) %>%
  ggplot(aes(x = factor_labdescript_A, y = mean)) +
  facet_grid(factor_bhm_B ~ reorder(sample_A, as.numeric(country_A)), 
             scales = "free_x", space = "free_x") +
  annotate("rect", xmin = -Inf, xmax = Inf, ymin = -Inf, ymax = 0.85,
           fill = "gray20", alpha = 0.2) +
  annotate("rect", xmin = -Inf, xmax = Inf, ymin = 0.85, ymax = 0.95,
           fill = viridisLite::viridis(2, begin = 0.75/2, end = 0.75)[1], alpha = 0.2) +
  annotate("rect", xmin = -Inf, xmax = Inf, ymin = 0.95, ymax = Inf,
           fill = viridisLite::viridis(2, begin = 0.75/2, end = 0.75)[2], alpha = 0.2) +
  geom_hline(yintercept = 0.85, lty = 2, color = "gray10") +
  geom_hline(yintercept = 0.95, lty = 2, color = "gray10") +
  geom_pointrange(aes(ymin = ci_lower, ymax = ci_upper),
                  fatten = 3,
                  show.legend = F) +
  geom_text(aes(label = format(round(mean, 2), nsmall = 2),
                y = ifelse(ci_lower < 0.2, ci_upper + 0.05, ci_lower - 0.05),
                vjust = ifelse(ci_lower < 0.2, 0, 1))) +
  scale_y_continuous(breaks = seq(-1, 1, 0.2),
                     expand = expansion(add = 0.05)) +
  scale_color_brewer(palette = "Dark2", aesthetics = c("color", "fill")) +
  scale_shape_manual(values = 21:25) +
  labs(x = NULL,
       y = expression("Similarity "(italic(r[c])))) + 
  guides(color = "none", fill = "none") +
  theme_minimal() +
  theme(axis.text.x = element_text(angle = 45, hjust = 1, vjust = 1),
        legend.position = "right",
        panel.border = element_rect(fill = scales::alpha("white", 0), color = "black"),
        strip.text = element_text(size = 10, face = "bold"), 
        plot.margin = unit(c(5.5, 5.5, 5.5, 15.5), "point"))
ggsave("../figures/fig04_drop_subjects.png")
```

```{r body mind cong children}
# "In each sample, there was a factor that was similar to local adults’ “body-like” factor...
cong_df_children %>% 
  filter(grepl("body", tolower(factor_bhm_A)), 
         grepl("body", tolower(factor_bhm_B)))

# "...and not similar to their “mind-like” factor, ...
cong_df_children %>% 
  filter(grepl("body", tolower(factor_bhm_A)), 
         grepl("mind", tolower(factor_bhm_B)))

# "... and a factor that was similar to local adults’ “mind-like” factor...
cong_df_children %>% 
  filter(grepl("mind", tolower(factor_bhm_A)), 
         grepl("mind", tolower(factor_bhm_B)))

# "...and not similar to their “body-like” factor."
cong_df_children %>% 
  filter(grepl("mind", tolower(factor_bhm_A)), 
         grepl("body", tolower(factor_bhm_B)))
```


# All samples

## Congruence

```{r congruence all samples}
cong_all <- fa.congruence(x = list(efa_us_adults$loadings,
                                   efa_gh_adults$loadings,
                                   efa_th_adults$loadings,
                                   efa_ch_adults$loadings,
                                   efa_vt_adults$loadings,
                                   efa_us_children$loadings,
                                   efa_gh_children$loadings,
                                   efa_th_children$loadings,
                                   efa_ch_children$loadings,
                                   efa_vt_children$loadings),
                          digits = 5) %>%
  # get_upper_tri_fun() %>%
  data.frame() %>%
  rownames_to_column("factor_A") %>%
  gather(factor_B, cong, -factor_A) %>%
  left_join(bind_rows(factor_names_adults %>% 
                        rename_all(funs(paste(., "A", sep = "_"))),
                      factor_names_children %>%
                        rename_all(funs(paste(., "A", sep = "_"))))) %>%
  left_join(bind_rows(factor_names_adults %>% 
                        rename_all(funs(paste(., "B", sep = "_"))),
                      factor_names_children %>%
                        rename_all(funs(paste(., "B", sep = "_")))))
```

```{r cong all pairs format}
# make wide-form version of df
cong_all_w <- cong_all %>%
  select(factor_A, factor_B, cong) %>%
  spread(factor_B, cong) %>%
  column_to_rownames("factor_A")

# treat similarity matrix as if it were the correlation matrix for hclust
row.order <- hclust(as.dist((1 - cong_all_w)/2))$order
col.order <- hclust(as.dist(t((1 - cong_all_w)/2)))$order

# re-order matrix accoring to clustering
cong_all_w <- cong_all_w[row.order, col.order] 

# for some reason reshape2::melt() works better than current tidyverse functions...
cong_all_ordered <- melt(as.matrix(cong_all_w)) %>%
  rename(factor_A_ordered = Var1, 
         factor_B_ordered = Var2,
         cong = value) %>%
  mutate(factor_A = as.character(factor_A_ordered),
         factor_B = as.character(factor_B_ordered)) %>%
  full_join(cong_all %>% select(contains("_A")) %>% distinct()) %>%
  full_join(cong_all %>% select(contains("_B")) %>% distinct()) %>%
  mutate(lab_A = paste(paste(country_A, age_group_A), factor_labdescript_A, sep = ", "),
         lab_B = paste(paste(country_B, age_group_B), factor_labdescript_B, sep = ", "))
# mutate(sample_A = paste(country_A, age_group_A, sep = ", "),
#        sample_B = paste(country_B, age_group_B, sep = ", "),
#        lab_A = paste(sample_A, factor_labdescript_A, sep = " "),
#        lab_B = paste(sample_B, factor_labdescript_B, sep = " "))
```

```{r cong all pairs plot, fig.width = 9.5, fig.asp = 0.9}
# FIGURE 2
cong_lower_lim <- ifelse(min(cong_all_ordered$cong) > -0.05, -0.05, 
                         min(cong_all_ordered$cong))
# cong_plot_colors <- c("red4", "blue4", "darkorchid4", "black")
# cong_plot_colors <- c("black", "black", "black", "black")
cong_plot_colors <- c("red4", "red4", "red4", "black")

cong_all_ordered %>%
  ggplot(aes(x = reorder(lab_A, as.numeric(factor_A_ordered)),
             y = reorder(lab_B, as.numeric(desc(factor_B_ordered))),
             fill = cong)) + 
  geom_tile(color = "black", size = 0.2) +
  geom_text(aes(label = format(round(cong, 2), nsmall = 2),
                color = case_when(cong > 0.85 ~ "a", 
                                  cong > 0.75 ~ "b",
                                  cong > 0.65 ~ "c",
                                  TRUE ~ "d")),
            show.legend = F) +
  # mind-like factors
  annotate("rect", xmin = 0.5, xmax = 10.5, ymin = 20.5, ymax = 30.5,
           color = cong_plot_colors[1], size = 1.5, alpha = 0) +
  # body-like factors
  annotate("rect", xmin = 13.5, xmax = 23.5, ymin = 7.5, ymax = 17.5,
           color = cong_plot_colors[3], size = 1.5, alpha = 0) +
  # heart-like factors
  annotate("rect", xmin = 23.5, xmax = 30.5, ymin = 0.5, ymax = 7.5,
           color = cong_plot_colors[2], size = 1.5, alpha = 0) +
  # scale_fill_viridis_c(trans = scales::exp_trans(base = exp(1)),
  #                      limits = c(cong_lower_lim, 1), 
  #                      breaks = seq(cong_lower_lim, 1, 0.05),
  #                      labels = c(format(seq(cong_lower_lim, 0.8, 0.05), nsmall = 2),
  #                                 "0.85 = moderate", "0.90", 
  #                                 "0.95 = high", "1.00"),
  #                      option = "viridis",
  #                      guide = guide_colorbar(barheight = 40)) +
  scale_fill_gradientn(#trans = scales::exp_trans(base = exp(1)),
    limits = c(cong_lower_lim, 1), 
    breaks = seq(cong_lower_lim, 1, 0.05),
    labels = c(format(seq(cong_lower_lim, 0.8, 0.05), nsmall = 2),
               "0.85 = moderate", "0.90", 
               "0.95 = high", "1.00"),
    colors = viridisLite::viridis(6),
    values = c(0, 0.65, 0.75, 0.85, 0.95, 1),
    guide = guide_colorbar(barheight = 40)) +
  scale_color_manual(values = c("black", "black", "black", "gray60")) +
  theme_minimal() +
  theme(
    axis.text.x = element_text(
      # angle = 45, hjust = 1, vjust = 1,
      angle = 90, hjust = 1, vjust = 1,
      size = size_fun(cong_all_ordered$lab_A, sizes = c(20, 14)),
      color = color_fun(cong_all_ordered$lab_A, color_list = cong_plot_colors),
      face  = face_fun(cong_all_ordered$lab_A)),
    axis.text.y = element_text(
      size = rev(size_fun(cong_all_ordered$lab_A, sizes = c(20, 14))),
      color = rev(color_fun(cong_all_ordered$lab_A, color_list = cong_plot_colors)),
      face  = rev(face_fun(cong_all_ordered$lab_A))),
    legend.title = element_text(face = "bold", size = 20),
    # axis.ticks = element_line(size = 0.5),
    axis.ticks.x = element_line(
      size = size_fun(cong_all_ordered$lab_A, sizes = c(1.5, 0.5)),
      color = color_fun(cong_all_ordered$lab_A, color_list = cong_plot_colors)),
    axis.ticks.y = element_line(
      size = rev(size_fun(cong_all_ordered$lab_A, sizes = c(1.5, 0.5))),
      color = rev(color_fun(cong_all_ordered$lab_A, color_list = cong_plot_colors))),
    axis.ticks.length = unit(0.25, "cm")) +
  labs(x = NULL, y = NULL, fill = expression(italic(r[c])))
ggsave("../figures/fig02_drop_subjects.png")
```

## Developmental comparisons

```{r dev comp all sites, fig.width = 4, fig.asp = 1.2}
# FIGURE S5, FIGURE S6, FIGURE S7, FIGURE S8, FIGURE S9
plot_grid(heatmap_comp_fun(efa_list = list(efa_us_adults, efa_us_children), padding = F),
          dev_cong_plot_fun(cong_df_children, which_country = "US", padding = T),
          ncol = 1, rel_heights = c(2, 1.5), labels = "AUTO")
ggsave("../figures/figS05_drop_subjects.png")

plot_grid(heatmap_comp_fun(efa_list = list(efa_gh_adults, efa_gh_children), padding = F),
          dev_cong_plot_fun(cong_df_children, which_country = "Ghana", padding = T),
          ncol = 1, rel_heights = c(2, 1.5), labels = "AUTO")
ggsave("../figures/figS06_drop_subjects.png")

plot_grid(heatmap_comp_fun(efa_list = list(efa_th_adults, efa_th_children), padding = F),
          dev_cong_plot_fun(cong_df_children, which_country = "Thailand", padding = T),
          ncol = 1, rel_heights = c(2, 1.5), labels = "AUTO")
ggsave("../figures/figS07_drop_subjects.png")

plot_grid(heatmap_comp_fun(efa_list = list(efa_ch_adults, efa_ch_children), padding = F),
          dev_cong_plot_fun(cong_df_children, which_country = "China", padding = T),
          ncol = 1, rel_heights = c(2, 1.5), labels = "AUTO")
ggsave("../figures/figS08_drop_subjects.png")

plot_grid(heatmap_comp_fun(efa_list = list(efa_vt_adults, efa_vt_children), padding = F),
          dev_cong_plot_fun(cong_df_children, which_country = "Vanuatu", padding = T),
          ncol = 1, rel_heights = c(2, 1.5), labels = "AUTO")
ggsave("../figures/figS09_drop_subjects.png")
```

```{r loadings all samples, fig.width = 6.5, fig.asp = 0.6}
# FIGURE 1
heatmap_comp_fun(list(efa_us_adults, efa_gh_adults, efa_th_adults, 
                      efa_ch_adults, efa_vt_adults, 
                      efa_us_children, efa_gh_children, efa_th_children, 
                      efa_ch_children, efa_vt_children), 
                 facet_order_vars = c("age_group", "country", "fnum"),
                 facet_lab_split = T) +
  theme(panel.spacing.x = unit(c(rep(0.2, 4), 1, rep(0.25, 4)), "line"),
        legend.position = "bottom") +
  guides(fill = guide_colorbar(barwidth = 30, barheight = 0.5, 
                               title = "Factor loading", title.vjust = 1))
ggsave("../figures/fig01_drop_subjects.png")
```

```{r dominant factor, fig.width = 6.5, fig.asp = 0.6, include = F}
# highlighting dominant factor (ignoring cross-loadings > 0.05)
loadings_all <- loadings_adults %>%
  select(-contains("ord")) %>%
  full_join(loadings_children %>%
              select(-contains("ord")))

dom_factors_all <- loadings_all %>%
  group_by(country, age_group, capacity) %>% 
  top_n(1, abs(loading)) %>%
  ungroup() %>%
  select(country, age_group, capacity, factor, loading) %>%
  rename(dom_factor = factor,
         dom_loading = loading)

rect_df <- loadings_all %>%
  full_join(dom_factors_all) %>%
  mutate(fnum = gsub(".*_F", "F", factor)) %>%
  select(-starts_with("factor")) %>%
  spread(fnum, loading) %>%
  mutate(diff1 = abs(dom_loading) - abs(F1),
         diff2 = abs(dom_loading) - abs(F2),
         diff3 = abs(dom_loading) - abs(F3),
         diff4 = abs(dom_loading) - abs(F4)) %>%
  select(-c(dom_loading, starts_with("F"))) %>%
  gather(which_diff, diff, starts_with("diff")) %>%
  filter(diff != 0, !is.na(diff)) %>%
  group_by(country, age_group, capacity) %>%
  top_n(-1, diff) %>%
  ungroup() %>%
  mutate(any_small = diff < 0.05) %>%
  rename(factor = dom_factor) %>%
  left_join(full_join(factor_names_adults, factor_names_children))

# analog to FIGURE 1
temp_cap_order <- fa.sort(efa_us_adults)$loadings[] %>% rownames() %>% rev()

ggplot(rect_df %>%
         filter(!is.na(any_small)) %>%
         mutate(capacity = factor(capacity, levels = temp_cap_order)),
       aes(x = factor_labdescript, 
           y = capacity, 
           fill = any_small)) +
  facet_grid(~ interaction(country, age_group), space = "free", scales = "free") +
  geom_tile() +
  theme(panel.spacing.x = unit(c(rep(0.2, 4), 1, rep(0.25, 4)), "line"),
        axis.text.x = element_text(angle = 45, hjust = 1, vjust = 1),
        legend.position = "bottom")
# ggsave("../figures/fig01v2_drop_subjects.png")
```

